1103 - Ancient Messages

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最新推荐文章于 2022-01-22 15:45:41 发布

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本文介绍了一款用于识别古埃及象形文字的程序，该程序能够从图像中识别出六种特定的象形字符，并将其转换为现代字符表示。输入图像由十六进制编码的黑白像素组成，程序通过特定的算法解析这些象形文字。

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In order to understand early civilizations, archaeologists often study texts written in ancient languages. One such language, used in Egypt more than 3000 years ago, is based on characters called hieroglyphs. Figure C.1 shows six hieroglyphs and their names. In this problem, you will write a program to recognize these six characters.

$\epsfbox{p5130a.eps}$

Figure C.1: Six hieroglyphs

Input

The input consists of several test cases, each of which describes an image containing one or more hieroglyphs chosen from among those shown in Figure C.1. The image is given in the form of a series of horizontal scan lines consisting of black pixels (represented by 1) and white pixels (represented by 0). In the input data, each scan line is encoded in hexadecimal notation. For example, the sequence of eight pixels10011100 (one black pixel, followed by two white pixels, and so on) would be represented in hexadecimal notation as 9c. Only digits and lowercase letters a through f are used in the hexadecimal encoding. The first line of each test case contains two integers, H and W. H (0 < H $\le$ 200) is the number of scan lines in the image. W (0 < W $\le$ 50) is the number of hexadecimal characters in each line. The next H lines contain the hexadecimal characters of the image, working from top to bottom. Input images conform to the following rules:

The image contains only hieroglyphs shown in Figure C.1.
Each image contains at least one valid hieroglyph.
Each black pixel in the image is part of a valid hieroglyph.
Each hieroglyph consists of a connected set of black pixels and each black pixel has at least one other black pixel on its top, bottom, left, or right side.
The hieroglyphs do not touch and no hieroglyph is inside another hieroglyph.
Two black pixels that touch diagonally will always have a common touching black pixel.
The hieroglyphs may be distorted but each has a shape that is topologically equivalent to one of the symbols in Figure C.1. (Two figures are topologically equivalent if each can be transformed into the other by stretching without tearing.)

The last test case is followed by a line containing two zeros.

Output

For each test case, display its case number followed by a string containing one character for each hieroglyph recognized in the image, using the following code:

Ankh: A
Wedjat: J
Djed: D
Scarab: S
Was: W
Akhet: K

In each output string, print the codes in alphabetic order. Follow the format of the sample output.

The sample input contains descriptions of test cases shown in Figures C.2 and C.3. Due to space constraints not all of the sample input can be shown on this page.

$\textstyle \parbox{.5\textwidth}{\begin{center}\mbox{}\epsfbox{p5130b.eps}\parFigure C.2: AKW\end{center}}$ $\textstyle \parbox{.49\textwidth}{\begin{center}\mbox{}\epsfbox{p5130c.eps}\parFigure C.3: AAAAA\end{center}}$

Sample Input

100 25
0000000000000000000000000
0000000000000000000000000
...(50 lines omitted)...
00001fe0000000000007c0000
00003fe0000000000007c0000
...(44 lines omitted)...
0000000000000000000000000
0000000000000000000000000
150 38
00000000000000000000000000000000000000
00000000000000000000000000000000000000
...(75 lines omitted)...
0000000003fffffffffffffffff00000000000
0000000003fffffffffffffffff00000000000
...(69 lines omitted)...
00000000000000000000000000000000000000
00000000000000000000000000000000000000
0 0

Sample Output

Case 1: AKW
Case 2: AAAAA

#include<iostream>
#include<stdio.h>
#include<string.h>
#include<vector>
#include<algorithm>
#include<string>
#include<stdlib.h>
using namespace std;
#define PB push_back
int N,M,A[209][209];
bool vis[209][209];
int belong[209][209];
int b[209*209];

void Init()
{
	for(int i=0;i<=N+1;i++)
		for(int j=0;j<=M*4+1;j++)
			A[i][j]=0;
	for(int i=1;i<=N;i++)
		for(int j=1,jj=1;j<=M;j++,jj+=4)
		{
			char r;
			cin>>r;
			int x;
			if(r>='a'&&r<='z')
				x=10+r-'a';
			else
				x=r-'0';
			A[i][jj]=(x/8)%2;
			A[i][jj+1]=(x/4)%2;
			A[i][jj+2]=(x/2)%2;
			A[i][jj+3]=(x/1)%2;
		}
	M*=4;
}

void Dfs0(int x,int y,int c)
{
	if(x<0||y<0||x>N+1||y>M+1)
		return ;
	if(vis[x][y])
		return ;
	if(A[x][y]!=0)
		return;
	vis[x][y]=true;
	belong[x][y]=c;
	Dfs0(x+1,y,c);
	Dfs0(x-1,y,c);
	Dfs0(x,y+1,c);
	Dfs0(x,y-1,c);
}

int Dfs1(int x,int y,int vt)
{
	int ret=0;
	if(x<0||y<0||x>N+1||y>M+1)
		return 0;
	if(vis[x][y])
		return 0;
	if(A[x][y]!=1)
	{
		if(b[belong[x][y]]!=vt)
			ret++;
		b[belong[x][y]]=vt;
		return ret;
	}
	vis[x][y]=true;
	ret+=Dfs1(x+1,y,vt);
	ret+=Dfs1(x-1,y,vt);
	ret+=Dfs1(x,y+1,vt);
	ret+=Dfs1(x,y-1,vt);
	return ret;
}

void Solve()
{
	for(int i=0;i<=N+1;i++)
		for(int j=0;j<=M+1;j++)
			vis[i][j]=false;
	int SpaceNum=0;
	for(int i=0;i<=N+1;i++)
		for(int j=0;j<=M+1;j++)
			if(A[i][j]==0)
				Dfs0(i,j,++SpaceNum);
	for(int i=0;i<=N+1;i++)
		for(int j=0;j<=M+1;j++)
			vis[i][j]=false;
	vector<char> Answer;
	Answer.clear();
	int vt=0;
	for(int i=1;i<=SpaceNum;i++)
		b[i]=-1;
	for(int i=0;i<=N+1;i++)
		for(int j=0;j<=M+1;j++)
			if(A[i][j]==1)
			{
				int t=Dfs1(i,j,vt++);
				if(t==1)
					Answer.PB('W');
				if(t==2)
					Answer.PB('A');
				if(t==3)
					Answer.PB('K');
				if(t==4)
					Answer.PB('J');
				if(t==5)
					Answer.PB('S');
				if(t==6)
					Answer.PB('D');
			}
	sort(Answer.begin(),Answer.end());
	for(int i=0;i<Answer.size();i++)
		cout<<Answer[i];
	cout<<"\n";
}


int main()
{
	int Case=0;
	while(cin>>N>>M&&(N||M))
	{
		Init();
		cout<<"Case "<<++Case<<": ";
		Solve();
	}
	return 0;
}